Due Date  Reading for 3rd Edition  Problems  CD Viewing [# minutes]  Optional 
826 #1 
A.1
Review of Real Numbers
A.3 Multiplying and Factoring 1.1 pp 36 
BLACKBOARD
background assessment quiz.
A.1: 121 odd A.3: 113 odd; 3139 odd 
Introduction [in class]
How to Do Math [in class] 

828 #2 
1.1
Functions and tables.
A.5pp A.2224 Solving equations 
1.1: 15, 7,9, 12,
15, 16, 22, 23, 25, 33
A.5 17 odd, 1319 odd 
Functions [19]  
829  1.2
Graphs
Sensible Calculus 0.B.2 Functions 
1.2: 1,2,4,5 [Draw a mappingtransformation figure
for each function in this assignment] [NO BLACKBOARD
REPORT!]
[Read SC 0.B.2 to find out more about the mappingtransformation figure.] 
Graphing Lines [28]  Try Blackboard Practice Quiz on Functions 
92 #3 
1.3
Linear functions
Functions and Linear Models 
1.2: 13, 17, 31 Draw a mapping figure
for each function
1.3 : 19 odd, 11,12,29,41,33 
The Two Questions of Calculus [10]  Online
Mapping Figure Activities
(this may be slow downloading) 
94 #4 
1.4 Linear Models.  1.3: 37 49 odd,
55, 57, 59
1.4: 19 odd 
Average Rates of Change [11]  1.4: 49 
95 #5 
1.4 Linear Models.  1.4: 12, 19, 21,22,25  
98(extended to 99) #6 
2.1 Quadratic functions
A.5 ppA23A25 
2.1: 19 odd, 25, 27, 33  Parabolas [22]  
911 #7 
3.1 Average Rate of Change  3.1: 110, 1316, 21, 39, 40  Rates of Change, Secants and Tangents [19]  
912 #8 
3.2 The Derivative: A Numerical and Graphical Viewpoint  3.2: 1, 2, 5, 9,12  Finding Instantaneous Velocity [20]  
915 #9 
3.2 (graphical)
3.3 The Derivative: An Algebraic Viewpoint 
3.2: 13, 16, 17,
19, 20; 23, 24
3.3: 1, 2, 5[Use "4step process" from class for all] 
The Derivative
[12] AND
Slope of a Tangent Line [12] 

916 #10 
3.2 derivative estimates
3.3 The Derivative: An Algebraic Viewpoint 
3.2: 33, 39, 41, 42, 47, 49, 57, 58, 71, 83
3.3: 6,13 ,15,17, 23, 25, 39 
Equation of a Tangent Line [18]  3.2: 73,74, 86 
918 #11 
3.2 Derivative function graphs, interpretation 3.4 The Derivative: Simple Rules 
3.2 5964, 97,98, 109, 110 3.4:111 odd; 1417; 1921 
Instantaneous Rate [15] 
3.2:65 
919 #12 
3.4 (Again)
Chapter 3 Summary as relevant. 
3.4: 29, 37, 41, 42, 53, 55, 63, 64  Short Cut for Finding Derivatives [14]  
922 #13 
3.4 (Again) 3.5 Marginal analysis Chapter 3 Summary as relevant. 
3.4: 61, 65, 67, 71, 79 3.5: 1,5,6,9,11,13 
Uses of The Power Rule [20]  *The Derivative of the Square Root [16] *The Derivative of the Reciprocal Function [18] 
923 #14 
3.5 (Again) 4.1 Product Rule only! pp 241244 
3.5: 19, 21,28 4.1: 13, 15, 16, 21, 22 
The Product Rule [21]  Differentiability [3] 
925 #15 
4.1: Quotient Rule  4.1: 35, 37, 38, 43; 53, 59, 62 
The Quotient Rule [13] 

926 #16 
4.1  4.1: 63, 64, 71, 73  More on Instantaneous Rate [19]  
929 #17 
4.2 The Chain Rule  4.2 : 13 17, 55  Introduction to The Chain Rule [18] 

930 #18 
4.2 The Chain Rule  4.2: 25, 26, 33, 35; 47,51, 53, 61, 62, 65  Using the Chain Rule [13] 

102 #19 
4.4 Implicit Differentiation (Skip Examples 2 and 3!)  4.4 :11, 12, 15, 35, 36, 47  Finding the derivative implicitly [12] 
Intro to Implicit Differentiation [15] 
103 #20 
5.4 Related
Rates Especially Ex. 13 A.2: Exponents 
5.4: 9, 11, 13 A.2: 15,19, 23, 39, 41, 71 2.2 : 3,4,9,11 
The Ladder Problem [14] 
4.4: 53 Using Implicit Differentiation [23] 
End of material covered in Exam #1 

106 #21 
2.2: Exponential Functions

5.4 17, 21, 25 2.2: 7, 13, 17, 59, 61 
Exponential Functions [10]  The Baseball Problem [19] Morale Moment Math Anxiety [6] 
Review for EXAM 108 
Midterm Exam #1 covers HW 120.  Chapter 3 review: 2,3,4,5,9
Chapter 4 review: 1(ad), 2(a,b), 4(a,b) 

107 #22 
2.2: Exponential Functions 
2.2: 45, 47, 51, 63, 73 
2.3: 15, 7, 13 Logarithmic Functions [19] 

1010 #23 
2.3: Logarithmic functions  2.3: 14, 19 
Logarithmic Functions [19]  
1013 #24 
2.3: 5, 7, 20, 21, 25,31, 45a, 48 a 
Derivatives of Exp'l Functions [23]  
1014 #25 
4.3: Derivatives for Log's & Exponential Functions 
4.3:1,2,15,17,19, 23; 7,8,45,51,53,85 
Derivative of log functions [14]  Sensible Calculus I.F.2 
1016 #26 
4.3 
4.3: 27, 29, 33, 73 4.4: 31 , 32 

1017 #27 
2.3
4.4 Example 3 
2.3: 9, 11, 15 


1020 #28 
3.6: limits (numerical/graphical)
P209216 omit EX.3. 
3.6: 19, 21(a,b), 23(ae), 25(ae), 26(ae) 3.7: 13,14, 15 
One Sided Limits [6] Continuity and discontinuity [4] Three Big Theorems [Begin3.5min] 
3.6: 31 
1021 #29 
3.7: limits and continuity 3.8 limits and continuity (alg) pp225 230 middle Online: cont and diff. The Intermediate Value Theorem 5.1: Maxima and Minima 
3.7:20,27, 28 5.1: 17 odd, 810,12 
The connection between Slope and Optimization
[28] 
3.8: 1125 odd; 3942 
1023 #30 
5.1: Maxima and Minima  5.1: 13,15,21,23,24,25  Critical Points [18]  
1024 #31 
5.2. Applications of Maxima and Minima  5.1: 35, 39, 41, 44 5.2: 5, 11, 13 
Intro to Curve Sketching [9]  The Fence Problem[25] 
1027 #32 
5.2. Applications
of Maxima and Minima 5.3 2nd deriv.pp317320 
5.2:15, 21 5.3: 15,7,9,11,14 
Higher order derivatives and linear approximations.[first 5 minutes only!] Regions where a function is increasing...[20] The First Derivative Test [3] Acceleration & the Derivative [6] 
The Box Problem [20] 
1028 #33 
5.3 
5.2: 25, 27, 29 5.3 : 1720, 23; 25, 29,31 
Using the second derivative [17]
Concavity and Inflection Points[13] 
The Can Problem[21] 
1030 #34 
5.2 and 5.3 again! 
5.2: 33, 35, 41, 45 5.3: 35 37,41, 63, 67 
Graphs of Poly's [10] The 2nd Deriv. test [4] 
Horizontal asymptotes [18] 
1031 #35 
3.6: p212216 3.8: p229 5.3: p321324 
3.6: 111 odd 3.8: 15,17,21,23 5.3: 39, 43, 45 
Vertical asymptotes [9]
Graphing ...asymptotes [10] Functions with Asy.. and holes[ 4] 
Functions with Asy..and criti' pts [17] 
113 #36 
3.6,3.8 Review! OnLine: Linear Estimation 
3.6: 25, 27,29 3.8: 33,35,37 Online Problems on Linear Estimation L16; A15; App13 
Using tangent line approximations [25]  Cusp points &... [14] SC.III.AThe Differential 
114 #37 
3.7, 5.3 Review 5.5 Elasticity and other economic applications of the derivative 
3.7: 15,17, 2830 5.3: 47, 51, 63, 71 5.5: 1, 3 
Antidifferentiation[14] 

116 #38 
Differential equations and integration
SC IV.A
6.1 The Indefinite Integral p 353358 Online tutorial. 
6.1: 119 odd, 27, 35  Antiderivatives of powers of x [18]  
117 #39 
6.1 Applications p321323  6.1: 4144,51 
Antiderivatives and Motion [20] 

End of material covered in Exam #2 Midterm Exam #2 covers Assignments 2139 

1110 #40 
6.1: 5355, 57  SC IV.E 

Review for Exam #2: (will not be collected): p 136: 2,3,4 p288: 1(a,e,g,i),2(c,d),3a,8a p350: 1(a,d,f),2,4a,5(ac) p362: 39 p407: 1(a,b) 

1111/13 #41 
6.3. The Definite Integral As a Sum. p 373376 
6.3: 15 odd, 15, 19, 21  Approximating Areas of Plane regions [10] 
SC IV.E 
1113/14 #42 
6.4 The Definite Integral: Area p384386  6.4: 15 odd, 21, 23  Areas, Riemann Sums, and Definite Integrals [14]  
1117 #43 
6.5 pp392395
The Fundamental Theorem 
6.5 : 1720; 67,68 
The Fundamental theorem[17]
Illustrating the FT[14] 

1117 #44 
6.2 Substitution pp364367  6.2: 16; 21,23  Undoing the chain rule.[9]
Integrating polynomials by Substitution [15] 

1118 #45 
6.2 pp 368371 6.5 396398 7.2 pp416420 (area between curves) 
6.2: 2733,59, 60 6.5: 2730 6.4:22 
Evaluating Definite Integrals [13] Area between two curves [9] 

1120 #46 
6.5 example 5 7.2 p420426 (Surplus and social gain) 
6.5: 59,63,64 7.2:1,3,5,11, 15 7.2: 25, 37, 49 
Limits of integrationArea [15] Common Mistakes [16] 
Integrating composite exponential and rational functions by substitution [13] 
1121 #47 
7.3 pp 430431 8.1 Functions of Several Variables. p467471 8.3 pp 490  492 
7.3: 15 odd, 29, 35a 8.1: 19 odd, 19, 20, 21, 29, 39, 43 8.3: 1 7 odd, 13, 41, 45 
Finding the Average Value of a Function [8]  
121/2 #48 
8.2  6.5: 9,11,4145 odd, 42, 65,81 
The 20 minute review.  
124 #49 
8.3 Second order partials 8.4 p498501 Critical points 
8.2: 19 odd; 1118; 1925 odd;41, 49 8.3: 1925 odd; 29,33,38,51, 53 8.4: 19 odd, 33, 37 

125 #50 (not on BB yet) 
7.6  7.6: 1,3,13 7.3::25 
The first type of improper integral[10]  7.6:25, 27 
128 #51(Not on BB yet) 
7.5 p 442445 8.4 pp 504505 
7.5: 17 
Infinite Limits of integration ... [12]  
129 #52 
7.5  7.5:11, 13, 17  The second type of ... [8]  
1211 
7.4 
The 20 minute review.  7.4:1, 9, 21, 27 

8.4  8.4 :13, 15,17,19  
INVENTORY  Reading INVENTORY 
Problems INVENTORY 
CD Viewing INVENTORY 
Optional INVENTORY 






Domain restricted functions ...[11]  Three Big Theorems [11]
5.2: 56 

Gravity and vertical motion [19]
Solving vertical motion [12] 
Distance and Velocity [22]  
8.2: 45  


Probability
and
DARTS Future and present value. 

2.3  2.3:1,3,4,5,7,11,13,31  The 20 minute review.  
Final Examination: 

Monday 

Thursday  Friday 
Week 1  825 Course Introduction  826 Numbers, Variables, Algebra Review
The coordinate plane. Points and Lines. 
828 More Algebra review.
Begin Functions 
829 Functions, graphs. 
Week 2  91 No Class Labor Day  92 Functions, graphs and models. Especially Lines and models.  94 More Functions and Models: Linear Functions.  95 Quadratic functions.
Slopes, rates and estimation. More linear models. 
Week 3
Summary of Weeks 1&2 Due Friday 912. 
98 Meet in Lab! technology.Quadratics.  99 Begin Average rates, and slopes of secant and tangent lines.  911The Derivative. Motivation: Marginal cost, rates and slopes.  912 More on the Derivative. 
Week 4  915 Begin the Derivative Calculus  916 The Derivative Calculus I  918 Justification of the power rule .  919
Marginal Applications. Justify Constant Multiple Rule. 
Week 5 Summary of Weeks 3&4 .  922 Justify the sum rule. Examples: f does not have a derivative at a. Start Product rule. 
923 Justify product rule. Start Quotient Rule. 
925 The Quotient rule. Breath  926 The Chain Rule 
Week 6  929 Meet in lab: Technology: checking the chain rule and More Chain Rule Implicit functions. Implicit Differentiation 
930 Implicit Functions and Related rates.  102 More related rates. 
103Exponential functions Interest and value 
Week 7
Midterm Exam #1 SelfScheduled 108 Summary of Week 5&6 Due 1010 
106
More on exponentials. Start Logarithmic functions. 
107 Review for Exam #1 
109 Logarithmic functions.  1010 
Week 8  1013 Derivatives of Logarithms and Exponentials 
1014 Finish derivatives of log's , etc. Logarithmic differentiation. 
1016
Models using exponentials 
1017
limits and continuity, Begin First Derivative Analysis 
Week 9 Summary of Weeks 7 and 8 Due 1024 
1020 IVT? Continuity 
1021 Optimization
The fence problem. 
1023 More Optimization and Graphing. First Derivative Analysis  1024
More optimization (revenue/profit) and IVT Begin Second Derivatives acceleration 
Week 10 :  1027 Concavity and Curves 
1028 More on Concavity 
10 30
Horizontal Asymptotes. Vertical Asymptotes 
1031 Linear Estimation and "Differentials." Relative error. 
Week 11 Summary of Weeks 9 & 10 Due 117 
113
Differentials Elasticity. 
114
Begin Differential equations and integration IV.A 
116 More on DE's and integration. 
117 Acceleration and integration. Estimating cost changes from marginal costs. Introduction to the definite Integral. More DE's. 
Week 12 Self Scheduled
Exam #2 1112 
1110 Finding area by estimates and using antiderivatives
The definite integral. 
1111 Riemann Sums and Estimating Area . The definite integral and The FTofC. Finding Area exactly! IV.E? 
1113 More Area and applications: FT of calculus I . 
1114 Substitution! (Guest Lecture) 
week 13 Summary of Weeks 11&12  1117 Substitution in definite integrals Interpreting definite integrals. Geometric Area. 
1118
More on area and substitution. Consumer& Producer Surplus; Social Gain. 
1120
Average Value. Intro to functions of 2 or more. Partial derivatives. 1st order. 
1121 Visualizing Functions of 2 variables: level curves, graphs of z=f(x,y) Review of Exam #2? 
Week 14 Fall Break  1124 No Class  1125 No Class  1127 No Class  1128No Class 
Week 15  121 More on partial derivatives and linear estimation. Visualizing functions of 2 variables. 
122
2nd order partial derivatives
Extremes (Critical points) 
124
DE's Separation of variables: Growth models and exponential functions.

125
Improper integrals I . 
Week 16
Summary of Weeks 13 & 15 Due 129 
128
Improper integrals II
Least Squares example 
129 Begin Future
and present value. Probability and DARTS? 
1211 Future and present value. Applications of linear regression to other models using logarithms  1212 ???? 
Week 17 Final Examination Review Session Sunday 35pm Lib 56 
1215  1216  1218  1219 